If you write it as 1010, you already have exponential notation. If you want scientific notation, you might want to add "1" in front of it, to get: 1 x 1010. In exponential shorthand notation, used a lot in computers, this would be written as 1e10.
The expression (10 \times 10 \times 10) can be written in exponential form as (10^3). This indicates that 10 is multiplied by itself three times.
The exponential form of 8 88833 is 8e8833, where e represents "times 10 to the power of."
The exponential form of 1600 can be expressed as ( 1600 = 16 \times 100 = 16 \times 10^2 ). Since ( 16 ) is ( 2^4 ) and ( 100 ) is ( 10^2 ) or ( (2 \times 5)^2 = 2^2 \times 5^2 ), we can combine these to express 1600 as ( 2^4 \times 10^2 ) or ( 2^4 \times (2 \times 5)^2 ). Thus, the overall prime factorization in exponential form is ( 2^6 \times 5^2 ).
The number 58 can be expressed in exponential form as ( 5.8 \times 10^1 ). In this representation, 5.8 is the coefficient and 10 is the base raised to the power of 1, indicating that 58 is equal to 5.8 multiplied by 10.
The exponential form for the number 200 can be expressed as (2 \times 10^2). This breaks down 200 into its prime factors, where 2 is multiplied by 10 squared (which is 100). Alternatively, you could represent it as (2^1 \times 10^2) to highlight the base of 2.
The expression (10 \times 10 \times 10) can be written in exponential form as (10^3). This indicates that 10 is multiplied by itself three times.
example 0.0081 the exponential form is (8 times 1/10 raise to the third power)+(1 times 1/10 raise to the fourth power)
8 x 10-6
First, 10 x 10 = 100 Second, e^0 = 1 (exponential zero equals one) Therefore, 100 x e^0 = 100 x 1 = 100 Answer: the exponential notation of 10 x 10 is therefore: 100e^0
The exponential form of 8 88833 is 8e8833, where e represents "times 10 to the power of."
The exponential form of 1600 can be expressed as ( 1600 = 16 \times 100 = 16 \times 10^2 ). Since ( 16 ) is ( 2^4 ) and ( 100 ) is ( 10^2 ) or ( (2 \times 5)^2 = 2^2 \times 5^2 ), we can combine these to express 1600 as ( 2^4 \times 10^2 ) or ( 2^4 \times (2 \times 5)^2 ). Thus, the overall prime factorization in exponential form is ( 2^6 \times 5^2 ).
The number 58 can be expressed in exponential form as ( 5.8 \times 10^1 ). In this representation, 5.8 is the coefficient and 10 is the base raised to the power of 1, indicating that 58 is equal to 5.8 multiplied by 10.
The exponential form for the number 200 can be expressed as (2 \times 10^2). This breaks down 200 into its prime factors, where 2 is multiplied by 10 squared (which is 100). Alternatively, you could represent it as (2^1 \times 10^2) to highlight the base of 2.
The number 71,000 can be expressed in exponential form as ( 7.1 \times 10^4 ). This notation indicates that 7.1 is multiplied by 10 raised to the power of 4, reflecting the number's value in scientific notation.
The exponential form of 60,000 can be expressed as (6.0 \times 10^4). This representation highlights that 60,000 can be obtained by multiplying 6.0 by 10 raised to the power of 4, which accounts for the four zeros in the number.
It is: 2^5 times 3 = 96 or 9.6*10^1 = 96
It is: 10^4 = 10000